Test (please ignore)

[Dirk Enzmann]

I wonder whether the horrible emoticons will be suppressed when trying to expose an if condition such as -if x <3 | x == .-

[Dirk Enzmann]

I wonder whether the horrible emoticons will be suppressed when trying to expose an if condition such as -if x <3 | x == .-

Thanks, it works (Skype is showing a throbbing heart if you type <3 in chat mode).

[Dirk Enzmann]

Test including code / output snippets with spaces using BBCode "[CODE]" and "[\CODE]":

. sysuse auto, clear
(1978 Automobile Data)

. set trace off

. sum mpg

    Variable |       Obs        Mean    Std. Dev.       Min        Max
-------------+--------------------------------------------------------
         mpg |        74     21.2973    5.785503         12         41

.

It should avoid the problem that simply copying will not preserve the spaces:

---

. sysuse auto, clear
(1978 Automobile Data)

. set trace off

. sum mpg

Variable | Obs Mean Std. Dev. Min Max
-------------+--------------------------------------------------------
mpg | 74 21.2973 5.785503 12 41

.

---

or pasting it "as plain text" (no difference assumed):

---

. sysuse auto, clear
(1978 Automobile Data)

. set trace off

. sum mpg

Variable | Obs Mean Std. Dev. Min Max
-------------+--------------------------------------------------------
mpg | 74 21.2973 5.785503 12 41

.

---

In fact, the preview already shows that BBCode (choosing # from the menu and inserting the output snippet in between "[CODE]" and "[\CODE]") preserves spaces wheras plain text does not.

[Dirk Enzmann]

Test the use of mathematical formulas:
\[ -ln(\frac{1}{p}-1)
\] or perhaps worse $-ln(\frac{1}{p}-1)$

[Dirk Enzmann]

Test again:
/[
b_{0} = -ln(\frac{1}{p}-1)
/]
and
/[
var_{0} = \frac{pi^{2}}{3}
/]
/[
var_{1} = b_{1}^{2}
/]
/[
sf = \sqrt{\frac{var_{0}}{var_{0}+var_{1}}}
/]
OK?

[Dirk Enzmann]

Test again: \[
b_{0} = -ln(\frac{1}{p}-1)
\] and \[
var_{0} = \frac{pi^{2}}{3}
\]
\[ var_{1} = b_{1}^{2} \]
\[ sf = \sqrt{\frac{var_{0}}{var_{0}+var_{1}}} \] OK?

[Dirk Enzmann]

Test: \[
var_{0} = \frac{\pi^{2}}{3}
\]

[Dirk Enzmann]

Final test: \[ b_{0} = -ln(\frac{1}{p}-1) \] and \[ var_{0} = \frac{\pi^{2}}{3} \], \[ var_{1} = b_{1}^{2} \], \[ sf = \sqrt{\frac{var_{0}}{var_{0}+var_{1}}} \] OK?

[Dirk Enzmann]

Shoudn't it be \[ z ≡ atanhr = atanhρ - ρ/[2(n − 1) \], instead?

[Dirk Enzmann]

Shoudn't it be
\[ z ≡ atanhr = atanhρ - ρ/[2(n − 1) \]
instead?

[Dirk Enzmann]

Shoudn't it be

$ z ≡ atanhr = atanhρ - ρ/[2(n − 1) $

[Dirk Enzmann]

\[ \frac{2}{3}+ \mathbf{\pi} \]